• Chinese Journal of Quantum Electronics
  • Vol. 37, Issue 2, 210 (2020)
Guangming YUAN1、*, Shunlei TANG1, Minghui DONG1, and Li CHEN2
Author Affiliations
  • 1[in Chinese]
  • 2[in Chinese]
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    DOI: 10.3969/j.issn.1007-5461. 2020.02.012 Cite this Article
    YUAN Guangming, TANG Shunlei, DONG Minghui, CHEN Li. Strict monogamy inequality ofTsallis-q entropy entanglement[J]. Chinese Journal of Quantum Electronics, 2020, 37(2): 210 Copy Citation Text show less
    References

    [1] Koashi M, Winter A. Monogamy of quantum entanglement and other correlations [J]. Physical Review A: Atomic Molecular & Optical Physics, 2003, 69(2): 022309.

    [2] Breuer H P. Optimal entanglement criterion for mixed quantum states [J]. Physical Review Letters, 2006, 97: 080501.

    [3] Vicente D, Julio I. Lower bounds on concurrence and separability conditions [J]. Physical Review A, 2007, 75: 052320.

    [4] Coffman V, Kundu J, Wootters W K. Distributed entanglement [J]. Physical Review A, 2000, 61: 052306.

    [5] Osborne T J, Verstraete F. General monogamy inequality for bipartite qubit entanglement [J]. Physical Review Letters, 2006, 96: 220503.

    [6] Hiroshima T, Adesso G, Illuminati F. Monogamy inequality for distributed Gaussian entanglement [J]. Physical Review Letters, 2007, 98: 050503.

    [7] Christandl M, Winter A. “Squashed entanglement": An additive entanglement measure [J]. Joural of Mathematical Physics, 2004, 45(3): 829-840.

    [8] He H, Vidal G. Disentangling theorem and monogamy for entanglement negativity [J]. Physical Review A, 2014, 91: 012339.

    [9] Bai Y K, Xu Y F, Wang Z D. General monogamy relation for the entanglement of formation in multiqubit systems [J]. Physical Review Letters, 2014, 113: 100503.

    [10] Song W, Bai Y K, Yang M, et al. Generally monogamy of multi-qubit systems in terms of squared Rényi-α entanglement [J]. Physical Review A, 2016, 93: 022306.

    [11] Yuan G M, Song W, Yang M, et al. Monogamy relation of multi-qubit systems for squared Tsallis-q entanglement [J]. Scientific Reports, 2016, 6: 28719.

    [12] Zhu X N, Fei S M. Generalized monogamy relations of concurrence for N-qubit systems [J]. Physical Review A, 2015, 92: 062345.

    [13] Luo Y, Li Y M. Monogamy of α-th power entanglement measurement in qubit system [J]. Annals of Physics, 2015, 362: 511-520.

    [14] Luo Y, Tian T, Shao L H, et al. General monogamy of Tsallis-q entropy entanglement in multiqubit systems [J]. Physical Review A, 2016, 93: 062340.

    [15] Jin Z X, Li J, Li T, et al. Tighter monogamy relations in multipartite systems [J]. Physical Review A, 2018, 97: 032336.

    [17] Jin Z X, Fei S M. Tighter monogamy relations of quantum entanglement for multiqubit W-class states [J]. Quantum Information Processing, 2017, 17: 63-69.

    [19] Kim J S. Tsallis entropy and entanglement constraints in multiqubit systems [J]. Physics Review A, 2010, 81: 062328.

    [20] Yang L M, Chen B, Fei S M, et al. Tighter monogamy and polygamy relations of multiparty quantum entanglement [J]. Communications in Theoretical Physics, 2019, 71: 545-554.

    CLP Journals

    [1] YUAN Guangming, YIN Tiantian, DONG Minghui, CHEN Changwei, TANG Shunlei, CHEN Li. Tight monogamy of squared Tsallis-q entropy entanglement[J]. Chinese Journal of Quantum Electronics, 2020, 37(6): 719

    YUAN Guangming, TANG Shunlei, DONG Minghui, CHEN Li. Strict monogamy inequality ofTsallis-q entropy entanglement[J]. Chinese Journal of Quantum Electronics, 2020, 37(2): 210
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